'Local extrema' presentation slideshows

Empirical Mode Decomposition (EMD) on Surfaces

Geometric Modeling and Processing 2012. Empirical Mode Decomposition (EMD) on Surfaces. Hui Wang 1,2 Zhixun Su 1 Junjie Cao 1 Ye Wang 3 Hao Zhang 2. 1 Dalian University of Technology. 2 Simon Fraser University. 3 Harbin Institute of Technology. Motivation.

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CE 40763 Digital Signal Processing Optimal FIR Filter Design

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2.2

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Warm Up

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Consistency between the flow at the top of the core and the frozen-flux approximation

Consistency between the flow at the top of the core and the frozen-flux approximation. Kathy Whaler, University of Edinburgh Richard Holme, Liverpool University. Background. Induction equation in the frozen-flux approximation. Some flow information can be derived directly from this:

282 views • 20 slides

Derivatives, Antiderivatives, and Indefinite Integrals

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Chapter 8 Multivariable Calculus

Chapter 8 Multivariable Calculus. Section 4 Maxima and Minima Using Lagrange Multipliers. Learning Objectives for Section 8.4: Max/Min with Lagrange Multipliers. The student will be able to solve problems involving Lagrange multipliers for functions of two independent variables

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Local Extrema & Mean Value Theorem

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4.3 Graphs of Polynomial Functions

4.3 Graphs of Polynomial Functions. Objective: Recognize the shape of basic polynomial functions Describe the graph of a polynomial function Identify properties of general polynomial functions: Continuity, End Behaviour, Intercepts, Local Extrema , Points of Inflection

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Nonlinear Functions and their Graphs

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Increasing/ Decreasing Functions

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Recall: The derivative does not exist because......

Recall: The derivative does not exist because. Corner. What feature is common to the functions in each row, but is not shared by the functions in the other row?.

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4.3 Derivatives and the shapes of graphs 4.4 Curve Sketching

4.3 Derivatives and the shapes of graphs 4.4 Curve Sketching. Derivatives and the shapes of graphs. Increasing / Decreasing Test: If f ? (x) > 0 on an interval, then f is increasing on that interval. If f ? (x) < 0 on an interval, then f is decreasing on that interval.

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Tuesday, Sept 10, 2013 Algebra 2 GT

Tuesday, Sept 10, 2013 Algebra 2 GT.

153 views • 8 slides

4.2

Increasing and Decreasing . 4.2. A function is increasing over an interval if the derivative is always positive. A function is decreasing over an interval if the derivative is always negative. A couple of somewhat obvious definitions:.

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3.1 Graphs of Polynomial Functions

156 views • 6 slides